More units sold after a discount do not, by themselves, prove that profit increased. The business receives less per unit, and the extra sales may not compensate for that reduction or for the promotion's costs.
That is the quick reasoning in this G1 Elements of Business Skills, or EBS, guide. Start by separating the quantity sold, selling price, revenue and the costs actually supplied. Then judge the promotion against its stated purpose.
The official SEAB 2027 K129 syllabus covers basic marketing, pricing and promotion. This article uses an original numerical case to develop careful interpretation. It does not claim that every calculation below is a prescribed examination formula or that EBS is the same subject as POA or Business.
Our fictional stationery offer normally sells 100 units at $10 each. The stated purchase cost associated with each unit sold is $6. In a later, equal-length promotional period, the price is $9 and 120 units are sold.
Revenue rises from $1,000 to $1,080. However, the amount remaining after the stated product costs falls from $400 to $360. The figures for rent, wages, advertising and other costs are not supplied, so neither amount should be called the final profit.
The observations are invented. They do not prove that the discount caused the extra sales, and they are not a recommendation for a real shop. No student needs to run a sales promotion or spend money to use the example.
We will calculate the change, examine what remains unknown and practise a reasoned recommendation. Parents can begin with one useful question: “More of what—customers, units, revenue or profit?”
Official subject references: SEAB 2027 G1 Elements of Business Skills K129. Use the syllabus for the correct level and examination year, and the school’s instructions. This page does not imply that every school or eduKate branch offers the subject.
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ROUTE 3 · CHAPTERS 8–11
See why a small price cut can make a larger proportional difference
Full chapter index · Practice route · Connected eduKate guides · Broader subject guide
Choose a chapter
Chapters 1–4
Chapters 5–8
Chapters 9–12
Chapters 13–16
The worked case at a glance
| Measure | Normal period | Promotional period |
|---|---|---|
| Selling price per unit | $10 | $9 |
| Units sold | 100 | 120 |
| Revenue | $1,000 | $1,080 |
| Stated cost per unit sold | $6 | $6 |
| Stated product costs | $600 | $720 |
| Amount remaining after those costs | $400 | $360 |
CHAPTER 1 OF 18 · Separate the measures
1. Name the result before calling the promotion successful
The word “sales” can refer to different things in ordinary conversation. Someone may mean the number of units sold, the number of transactions or the money received from selling.
These measures are related, but they are not identical. A customer might buy several units in one transaction, and a lower price can change the relationship between quantity and revenue.
In the main case, the supplied quantity is units sold. It rises from 100 to 120. The case does not state the number of customers or transactions.
A student should therefore write “units sold increased” rather than claim that twenty extra customers arrived. That would invent information.
The next measure is revenue: selling price multiplied by units sold under the simple assumptions of this case. It rises too, but by a different percentage.
Profit needs cost information beyond the selling total. The article supplies only one cost category, so the final profit remains unknown.
A parent can ask the learner to label every figure before comparing it. Is it a price, quantity, revenue or cost? A clear label often prevents a wrong conclusion.
The same habit improves written recommendations. “The promotion increased units sold in the supplied record” is narrower and more honest than “The promotion worked.”
Success also depends on purpose. A business might seek awareness, stock clearance or a particular financial result. The relevant evidence should match that aim.
Do not assume that every promotion has the same objective. Use the task's stated goal, or identify that the goal is missing.
The aim is to replace a broad celebration with a clear result. Once students know which measure changed, they can calculate it, interpret it and decide what further information is needed.
CHAPTER 2 OF 18 · Separate the measures
2. Read the two periods as a limited fictional record
The normal period and promotional period have equal duration in the case. This helps make the quantity comparison meaningful, but it does not make every other condition identical.
The normal period has a $10 selling price and 100 units sold. The promotional period has a $9 selling price and 120 units sold. The stated product cost per unit sold remains $6.
No other transactions or costs are supplied for the numerical comparison. We should not invent them or assume that they are zero.
Equal duration matters because 120 units over a month cannot be compared directly with 100 units over a day as if the time windows were equivalent.
However, even equal periods can differ in demand, customer flow, competing offers or timing. The record does not isolate all these influences.
Students should distinguish a descriptive comparison from a causal explanation. We can say what changed in the record without proving why it changed.
A useful opening note is: “These are two equal-length fictional periods with the stated figures.” That keeps the basis visible.
Parents can ask what the example tells us and what it leaves out. The answer should not become a list of every imaginable uncertainty; focus on information relevant to the claim being made.
The product cost is specifically associated with units sold in this simplified calculation. It is not a complete inventory or purchasing record.
That condition matters later when comparing the example with a bulk-order decision. Money spent buying unsold stock is not automatically the same as product cost associated with the units already sold.
The aim is to read the data contract carefully. A small case is useful when its boundaries are explicit. It becomes misleading when students quietly fill the gaps with assumptions and then present the resulting story as a fact.
CHAPTER 3 OF 18 · Separate the measures
3. Calculate the discount from the original price
The price falls from $10 to $9. The reduction is $1 per unit.
To express the discount as a percentage of the original price, divide $1 by $10 and multiply by one hundred. The discount is 10 per cent.
The reference point is the original $10 price. Using $9 as the denominator would answer a different percentage question.
Students should write the amount and percentage clearly: “The selling price decreases by $1, which is 10 per cent of the original price.”
A common mistake is to assume that a 10 per cent price reduction must create a 10 per cent change in every other measure. It does not.
Quantity sold, revenue and the amount remaining after product costs have their own relationships. We need to calculate them using the relevant figures.
A parent can ask, “Ten per cent of what?” This question helps the learner attach the percentage to its reference amount.
The discount also does not prove that the new price is suitable. Suitability depends on costs, customers, competitors, purpose and other conditions relevant to the task.
This article does not evaluate a real price or advise a business to offer the discount. It uses simple numbers to make the reasoning visible.
If a question supplies a different promotion, such as a bundle or a gift, do not force it into this exact price-reduction calculation. Read the actual offer.
The useful habit is to establish the change precisely before interpreting it. A percentage can summarise a relationship, but it should not become a substitute for understanding which value changed and how that change affects the rest of the case.
CHAPTER 4 OF 18 · Calculate the promotion
4. Calculate quantity growth without inventing customers
Units sold rise from 100 to 120. The increase is 20 units.
Relative to the original 100 units, the increase is 20 divided by 100, multiplied by one hundred: 20 per cent.
The correct statement is that units sold increased by 20 per cent in the supplied record. It is not necessarily a 20 per cent increase in customer numbers.
A customer could buy more than one unit, or an existing customer could buy again. The case does not tell us how purchases are distributed among people.
This distinction is especially useful when reading claims such as “twenty more sales”. Ask whether the count concerns items, orders or customers.
Students should retain the same quantity definition across both periods. Comparing units in one period with transactions in another would mix measures.
A parent can ask the learner to identify the noun attached to the number. “Twenty more” is incomplete until we know twenty more of what.
The observed increase also does not establish how much demand changed at an unchanged price. The price changed too, and the record is not a full demand schedule.
That point connects with the Economics guide on demand and quantity demanded. Different subjects can share a habit of keeping the measure and conditions clear.
For EBS reasoning, the immediate task remains simple: report the quantity change accurately and consider whether it serves the promotion's goal.
Do not infer future repeat purchases from the increase. A promotional period may encourage new interest, but repeat behaviour needs its own evidence.
The aim is a faithful count. Quantity growth can be a positive result without answering every question about customers, revenue, profit or the long-term effect of the promotion.
In the normal period, revenue is 100 units multiplied by $10, giving $1,000.
In the promotional period, revenue is 120 units multiplied by $9, giving $1,080.
Revenue therefore increases by $80. Relative to the original $1,000, that is an 8 per cent increase.
The quantity increase is 20 per cent, while revenue increases by 8 per cent. The lower selling price explains why the percentages differ within the supplied arithmetic.
Students should not multiply the original revenue by 1.20 and stop. That would account for the quantity change while ignoring the price reduction.
Likewise, subtracting 10 per cent from revenue without considering the extra units would miss the quantity change.
A clear working line uses both factors in each period. This makes it easy for another reader to check the result.
A parent can ask the learner why 120 units do not produce $1,200 in the promotion period. The answer is that each unit sells for $9 rather than $10.
The result is revenue, not final profit. The business still incurs costs, and the record does not supply all of them.
This is not a minor vocabulary point. Calling revenue profit would change the meaning of the conclusion.
The example assumes the stated selling price applies to all units sold in each period and contains no returns or other revenue adjustments. These are conditions of the fictional calculation.
The aim is to connect price and quantity. Revenue changes when either can change, so a conclusion based on only one of them is incomplete. Students can learn to track both without needing a complicated financial model.
The case supplies a $6 product cost associated with each unit sold in both periods.
For the normal period, 100 units multiplied by $6 gives $600.
For the promotional period, 120 units multiplied by $6 gives $720.
The cost associated with the sold units rises because more units are sold, even though the stated cost per unit does not change.
Students should distinguish total cost for this category from cost per unit. The unchanged $6 does not mean the total remains $600.
A parent can ask, “How many units carry that cost in each period?” This connects the unit figure with the total.
The phrase “stated product costs” is deliberate. The example does not supply rent, wages, advertising, payment fees or other categories.
Do not assume those costs disappear because they are absent from the table. Missing information is not the same as zero.
The case also does not describe how much stock was purchased or when suppliers were paid. It gives the cost associated with the units sold for this simplified comparison.
That is different from a complete cash-flow record. A business may buy stock in one period and sell it in another, which requires more detailed information.
For this EBS exercise, the useful step is to calculate the supplied category correctly and label it honestly.
The aim is to prevent a partial cost figure from becoming a complete profit claim. Students can use the information available while recognising the boundary of what it establishes.
A clear answer reports $600 and $720 as the totals for the specified category, then carries those figures into the next calculation without pretending that all business costs have been accounted for.
CHAPTER 7 OF 18 · Calculate the promotion
7. Compare the amount remaining after those product costs
Subtract the stated product costs from revenue in each period.
The normal period leaves $1,000 minus $600, which is $400. The promotional period leaves $1,080 minus $720, which is $360.
The amount remaining after this cost category falls by $40, even though units sold and revenue both rise.
This is the central numerical result. The extra twenty units do not compensate for the lower amount remaining per unit under the stated figures.
Do not call $400 or $360 final profit. Other costs are not supplied.
The calculation is still useful. It shows that the claim “more revenue proves more profit” does not follow from the record.
A student can write: “Revenue increased by $80, but the amount remaining after the stated product costs decreased by $40. The record does not provide enough information to calculate final profit.”
That sentence preserves both results rather than choosing the more flattering one.
A parent can ask the learner to explain how both changes can happen together. The answer should connect the lower selling price with the unchanged $6 unit product cost.
The normal unit difference is $4, while the promotional unit difference is $3. The next chapter examines that relationship more directly.
Avoid assuming that the promotion is therefore always a bad decision. The business's objective and other effects may matter, but those need evidence.
The aim is proportionate interpretation. The record gives a reason to question a broad success claim, not permission to invent every missing cost or to announce a universal rule against discounts.
CHAPTER 8 OF 18 · Read the limits
8. See why a small price cut can make a larger proportional difference
At the normal price, $10 minus the stated $6 product cost leaves $4 per unit before other costs.
At the promotional price, $9 minus $6 leaves $3 per unit before other costs.
The selling price falls by 10 per cent, but this per-unit difference falls by 25 per cent, from $4 to $3.
The percentage bases are different. One compares the $1 reduction with $10; the other compares the same $1 reduction with $4.
Students should not assume that equal dollar changes have equal percentage effects on different starting amounts.
A parent can ask, “What is the starting figure for this percentage?” The answer should identify the relevant price or per-unit difference.
This is a useful numeracy extension, not a claim that every EBS answer requires the term contribution or a particular accounting format. The article keeps the label tied to the supplied costs.
The calculation also depends on the $6 cost remaining unchanged. If the cost changes, the difference must be recalculated.
Do not generalise that every 10 per cent discount reduces the per-unit remainder by 25 per cent. The result belongs to this example's numbers.
A different starting price or cost would produce a different relationship.
The aim is to understand why a promotion needs more than a headline discount percentage. A small-looking reduction in price can have a larger proportional effect on the amount available to cover other costs.
Students can explain this without alarm or business advice: identify the relevant starting amount, calculate the change and keep the conclusion within the fictional case.
CHAPTER 9 OF 18 · Read the limits
9. Find the volume needed to match the original partial result
The normal period leaves $400 after the stated product costs. At the promotional price, each unit leaves $3 before other costs.
To match $400 using that $3 per unit, divide 400 by 3. The result is approximately 133.33 units.
Because the product is sold in whole units in this practice case, at least 134 units would be needed to reach or exceed $400. At 134 units, the amount would be $402.
The observed promotional quantity is 120, so it does not reach that comparison level.
This is not the business's full break-even quantity. It only identifies the quantity needed to match the original $400 result after the one supplied product-cost category.
That distinction should be stated clearly. A complete break-even calculation requires the relevant cost model and other information.
Students should also avoid treating 134 as a forecast. The arithmetic identifies a conditional quantity; it does not prove customers will buy that many.
A parent can ask the learner to complete the sentence “If 134 units were sold at the stated price and cost…” The condition keeps the calculation honest.
The example assumes the same price and unit cost across that quantity. Real constraints or changed costs are outside the supplied record.
The useful learning step is to connect a target amount with a per-unit result, then distinguish a calculation from a prediction.
A clear answer might say: “The promotion would need at least 134 units to match the original partial result under these assumptions. The supplied period sold 120.”
This gives a concrete reason for caution without claiming that the business has failed or that no other promotion objective could matter.
CHAPTER 10 OF 18 · Read the limits
10. Judge the promotion against its stated purpose
A promotion can pursue different aims. A business might want more awareness, a trial purchase, stock clearance or a particular financial result.
The relevant evidence depends on the aim. Units sold can support a quantity claim, but they do not directly measure awareness among people who did not purchase.
Likewise, revenue alone does not establish repeat purchasing or customer satisfaction.
In the main case, no formal promotion objective is supplied. A student should identify that gap before issuing an overall verdict.
A conditional conclusion can still be useful: “If the aim was to increase units sold during the period, the supplied record shows that outcome. If the aim was to increase the amount remaining after the stated product costs, it did not.”
The sentence distinguishes objectives rather than calling the promotion simply successful or unsuccessful.
Parents can ask, “What was the business trying to achieve?” This often produces a better recommendation than asking which number is largest.
Do not invent a hidden strategic purpose to rescue an unfavourable result. If stock clearance is not stated, describe it as a possible alternative aim, not a fact.
The same caution applies to assuming a business only cares about immediate financial measures. The task should establish the relevant priorities.
A reasoned answer can acknowledge several factors while keeping them separate.
The aim is decision quality. Students learn to connect an action, a purpose and suitable evidence. This is central to useful marketing reasoning and does not require them to act as real business advisers.
A clear objective makes the evaluation more honest, because the reader can see exactly which result supports the conclusion and which broader claims still need information.
CHAPTER 11 OF 18 · Read the limits
11. Do not turn a before-and-after record into proof of cause
The promotional period follows the normal period, and more units are sold. That sequence is consistent with the discount influencing purchases, but it does not isolate the cause.
Customer flow, seasonality, competing offers or other changes could also matter if they occurred. The case does not establish them either way.
Students should not replace one unsupported certainty with another. “The discount definitely caused the increase” is too strong, but “seasonality caused it” would also be invented.
A careful description is: “Units sold were higher during the discounted period; the record alone does not establish how much of the change was caused by the discount.”
This limit does not erase the numerical comparison. The revenue and product-cost calculations remain valid for the supplied data.
A parent can ask which sentence reports the observation and which explains it. Separating those jobs helps the learner keep confidence at an appropriate level.
In a real investigation, relevant comparison data could strengthen the explanation. The article does not ask students to run an experiment or transact with customers.
For a school task, analyse the information provided and follow the teacher's instructions about any investigation.
Avoid listing every imaginable influence. Select the missing information that bears on the particular causal claim.
The earlier Business guide on survey responses makes a related distinction between evidence and a wider sales prediction. These are connected reasoning habits, not identical topics.
The aim is honest interpretation. A before-and-after record can show a change and prompt a useful question. It does not automatically prove the mechanism behind that change or justify a forecast that the same result will recur.
CHAPTER 12 OF 18 · Make a recommendation
12. Keep offer terms clear in a fictional customer message
A customer-facing offer needs clear information about what is being offered and under which stated conditions.
In our numerical case, the price changes from $10 to $9 per unit. A practice message should not describe that as a 20 per cent price discount simply because units sold later rise by 20 per cent.
The discount percentage concerns the price, not the observed quantity change.
Students can practise writing a short accurate message using only the supplied terms. If the task does not supply dates, eligibility or product restrictions, do not invent them as real facts.
A fictional drafting exercise can add clearly labelled conditions, but those should remain separate from the original record.
The aim is understandable communication, not legal advice about advertising rules. Specific compliance questions require the relevant current official guidance.
Parents can ask whether a reader would know which price applies and what the percentage refers to.
Avoid vague promises such as “best value for everyone” when the evidence does not establish a universal comparison.
A clear message can be friendly without overstating the offer. Precision does not require a cold or suspicious tone.
The exercise also shows why internal analysis and customer communication have different jobs. The customer message explains the offer; the business evaluation examines its effects and costs.
Do not place a complex profit calculation into a simple offer message unless the task specifically calls for it. Match the information to the reader's need.
The transferable skill is consistency. The public message, the calculation and the evaluation should refer to the same price change rather than use different percentages interchangeably.
CHAPTER 13 OF 18 · Make a recommendation
13. Consider service capacity without inventing a queue
More units sold can create additional work, but the main record does not tell us whether the business experienced a queue, delay or service problem.
Students may identify capacity as a relevant question without reporting an unobserved problem as a fact.
For example: “The business should check whether it can serve the higher volume at the intended standard” is a conditional recommendation.
“The promotion caused long queues” would require evidence that the case does not supply.
The distinction matters because a plausible business story can sound convincing while going beyond the record.
A parent can ask, “Where does the question tell us that?” This encourages the learner to separate supplied information from a possibility worth investigating.
Capacity can involve staff time, stock availability, packing or collection arrangements, depending on the task. Select the relevant aspect rather than listing everything.
The earlier EBS location guide examines customer flow and service capacity in a different decision. Here the focus is whether a promotion's volume fits the business's ability to fulfil the offer.
Do not assume that every extra unit requires an extra staff member or a fixed additional cost. The relationship depends on the situation.
Likewise, do not assume that existing capacity is unlimited because the case omits a problem.
A useful evaluation identifies the uncertainty and why it matters. Higher volume is more valuable when the business can deliver the promised service appropriately.
The aim is a complete but proportionate recommendation. Students can recognise a relevant operational question while retaining the honesty of the original numerical comparison.
This habit helps them move beyond a single headline measure without turning the answer into an invented account of events that never appeared in the task.
CHAPTER 14 OF 18 · Make a recommendation
14. Ask what happens after the promotional period
A short promotion can be evaluated for its immediate results, but claims about longer-term effects need additional evidence.
The main case does not tell us whether customers return, whether purchases were brought forward from a later period or whether the normal price can be restored without affecting demand.
These are relevant questions, not established outcomes.
Students should avoid saying that every promotional customer will become loyal. They should also avoid assuming that every discount damages future sales.
A balanced statement is: “The record covers one promotional period, so repeat purchasing and later effects remain unknown.”
A parent can ask the learner to identify the time window attached to a claim. Immediate units sold and long-term customer relationships require different records.
If a task supplies follow-up data, use it. If it does not, explain the limit rather than create a future trend.
The article's purpose is not to predict the behaviour of a real market. The figures are chosen to make the price-quantity-cost relationship visible.
A useful recommendation might suggest reviewing suitable follow-up information before repeating the offer, subject to the task's context.
The student should explain what information would be useful: later purchases at the normal price, relevant customer feedback or a record of fulfilment costs, for example.
“Get more data” is less helpful than naming the question the data should answer.
The aim is to connect evaluation with time. A result can be true for the supplied period while remaining insufficient for a wider claim about the business's future.
Recognising that boundary supports better reasoning without requiring students to be pessimistic about promotions or to dismiss the immediate gains that the record genuinely shows.
CHAPTER 15 OF 18 · Make a recommendation
15. Write a recommendation with numbers and limits
A useful recommendation identifies the proposed next decision, supports it with the case figures and states the relevant limitation.
For this case, a student could recommend reviewing the offer before repeating it if the aim is to improve the amount available after product costs.
The supporting reason is specific: units rise to 120 and revenue to $1,080, but the amount remaining after the stated product costs falls to $360 from $400.
The limitation is that final profit, causal effect and longer-term outcomes are not established by the record.
This is not the only possible recommendation under every objective. If the task supplies a different purpose or additional evidence, the answer may change.
Parents can ask the learner to underline the decision and circle the supporting numbers. If the paragraph contains only calculations, it may not yet recommend anything.
If it contains only an opinion, it needs a link to the evidence.
Avoid a universal statement such as “Never discount.” The case demonstrates a particular relationship under stated values, not a rule for every business.
Likewise, “Discounts always increase sales” goes beyond the data. The record shows an observed increase in this invented period.
A clear answer can be optimistic and careful: “The offer attracted a higher recorded volume, but the business needs to check whether it serves the intended financial and customer goals.”
The aim is reasoned judgement. Students should be able to explain why their recommendation follows from the task, which assumptions support it and what information could change it.
That is more useful than defending a preferred answer after the calculations have already shown a complication.
A transfer exercise changes one value while keeping the structure clear. Suppose the promotional price remains $9 and the product cost remains $6, but 140 units are sold.
Revenue becomes $1,260 and the stated product cost becomes $840. The amount remaining after that cost category is $420.
This exceeds the original $400 partial result by $20. It still is not final profit because other costs remain unspecified.
The variation shows why the conclusion depends on volume as well as price and unit cost. It does not prove that 140 units can be achieved in a real promotion.
Keep this variation separate from the main case, where 120 units were sold.
Another practice change could reduce the stated product cost to $5.50. The learner would then recalculate the per-unit and total differences rather than reuse the original $3.
A parent can ask the student to predict which relationship changes before using a calculator.
The goal is not to produce a more favourable story. It is to see how the method responds to different facts.
Students can also practise identifying a misleading sentence: “The promotion sold 140 units, so profit must have risen.” The corrected response should preserve the improved partial result while acknowledging missing costs.
Use only clearly fictional data or the teacher's supplied exercise. No actual sales trial or purchasing decision is required.
The aim is flexible numeracy. A learner who can adapt the calculation and qualify the conclusion has understood more than the original answer.
That capability transfers to many business comparisons: identify the measure, use compatible periods and units, calculate the relevant relationship and keep the final claim within the evidence.
CHAPTER 17 OF 18 · Practise and review
17. Use a short review routine before submitting
Begin by checking the meaning of each number. Price, quantity, revenue and cost should have clear labels.
Next, verify the time periods and assumptions. The main case uses equal-length periods and the same stated product cost per unit sold.
Then check the arithmetic: $10 times 100, $9 times 120, and $6 times the units sold in each period.
Compare the correct measures. Revenue rises by $80, while the amount remaining after the supplied product costs falls by $40.
Review the wording. Replace “profit” with the accurate partial-result label where other costs are missing. Replace “customers” with “units” where customer counts are not supplied.
Finally, connect the recommendation to the promotion's purpose. If the purpose is unknown, state a conditional judgement rather than invent one.
A parent can guide the review with questions while leaving the student to perform the checking.
If an error occurs, identify its type. A wrong percentage base needs a different repair from a mistaken assumption that revenue equals profit.
Do not respond to every difficulty with more calculation practice. Sometimes the missing skill is reading the field or limiting the conclusion.
Teacher feedback and the student's own attempt provide a useful starting point for further support.
Progress appears when the learner independently asks “More of what?” and “Which costs are included?”
The aim is a manageable habit, not a lengthy business audit. A few focused checks can make a short answer much clearer and prevent a persuasive-looking recommendation from resting on an unsupported claim.
Does a discount always reduce profit? No. The outcome depends on price, volume, costs and the relevant time period. This case does not establish a universal rule.
Why does revenue rise while the partial result falls? The lower price leaves $3 per unit after the stated product cost instead of $4. Selling 120 units does not compensate fully in the main record.
Are $400 and $360 profits? They are amounts remaining after one supplied cost category. Other costs are missing, so they should not be called final profit.
Did the discount cause the extra units sold? The before-and-after record does not isolate causation. It shows the observed quantities in the fictional periods.
Is 134 the business's break-even point? No. It is the whole-unit quantity needed to match the original $400 partial result under the stated assumptions.
Can a promotion still serve another purpose? Yes, but the purpose and supporting evidence must be stated rather than invented.
Does twenty more units mean twenty more customers? Not necessarily. The case supplies unit counts, not customer counts.
Should a student run a promotion to practise? No. The worked example is paper-based. Any school investigation should follow the teacher's instructions.
What should a parent ask first? “More of what?” Then ask which costs and conditions are included.
The central habit is to keep the measures separate. A discount, quantity increase, revenue increase and profit change are different relationships. Students can report the positive result that is visible, identify the complication in the numbers and make a recommendation that remains useful without pretending the record answers every business question.
Continue learning across eduKate
Choose one connected skill, then return to the worked case and apply it. These guides support subject learning; they complement the official syllabus and the school task.
| Connected guide | How to use it here |
|---|---|
| How to Study for Data-Response Questions | Keep price, units, revenue and stated costs in separately labelled fields. |
| How to be Good at Critical Thinking | Separate an observed sales increase from a claim about profit or cause. |
| How English Works | Writing and Revision | Connect the recommendation with the figures and its limits. |
| How English Works | English Across School Subjects | Read the comparison period and percentage reference precisely. |
Continue with the related worked subject guide. Connect this focused question with the earlier subject explanation.
Continue with the right subject route
Read the broader subject guide or use the SEC all-subject syllabus directory. Bring the actual task, an independent attempt and teacher feedback to a learning discussion. This guide does not promise a grade outcome or advertise an unverified class offering.
Official sources and scope
SEAB 2027 G1 Elements of Business Skills K129
The official sources establish the subject scope. Worked examples and practice situations here are original educational explanations, not SEAB questions, official model answers or a marking scheme.
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